All language subtitles for 03 - Visualize data using logarithmic scales

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These are the user uploaded subtitles that are being translated: 1 00:00:00,004 --> 00:00:02,006 - Most business data describes dollar amounts 2 00:00:02,006 --> 00:00:05,009 in the hundreds, thousands, or hundreds of thousands. 3 00:00:05,009 --> 00:00:07,002 A lot of scientific data, 4 00:00:07,002 --> 00:00:10,004 particularly in the fields of biology and astronomy, 5 00:00:10,004 --> 00:00:12,005 describe much larger quantities. 6 00:00:12,005 --> 00:00:15,007 For example, you might have celestial bodies 7 00:00:15,007 --> 00:00:19,008 that are millions or billions of miles away, 8 00:00:19,008 --> 00:00:21,004 and you can see those distances 9 00:00:21,004 --> 00:00:25,005 in light years expressed here using exponents. 10 00:00:25,005 --> 00:00:27,009 If you do need to work with data 11 00:00:27,009 --> 00:00:30,003 that contains extremely large values, 12 00:00:30,003 --> 00:00:32,008 then it makes sense to use logarithmic scales. 13 00:00:32,008 --> 00:00:34,008 And I will show you how to do that 14 00:00:34,008 --> 00:00:38,005 in a chart in Excel in this movie. 15 00:00:38,005 --> 00:00:42,002 My sample file is 02_03_LogarithmicScale, 16 00:00:42,002 --> 00:00:44,004 and you can find that in the Chapter02 folder 17 00:00:44,004 --> 00:00:47,002 of the exercise files collection. 18 00:00:47,002 --> 00:00:51,001 This workbook contains distance data for stars and galaxies, 19 00:00:51,001 --> 00:00:54,000 so the values are extremely large. 20 00:00:54,000 --> 00:00:56,004 But before I get into how to change the chart 21 00:00:56,004 --> 00:00:57,009 and what it's actually showing, 22 00:00:57,009 --> 00:01:01,007 I want to review exponents and logarithms. 23 00:01:01,007 --> 00:01:05,008 An exponent is used to multiply a number by itself. 24 00:01:05,008 --> 00:01:09,000 For example, in cell A13, 25 00:01:09,000 --> 00:01:13,002 you can see that I have text for the formula 2^3, 26 00:01:13,002 --> 00:01:16,000 and the ^ is used to indicate an exponent. 27 00:01:16,000 --> 00:01:19,007 And if I go into cell B13, type an equal sign, 28 00:01:19,007 --> 00:01:26,001 and then 2^3 and Enter, I get the value of 8. 29 00:01:26,001 --> 00:01:31,001 So that means that 2 multiplied by itself 3 times, 30 00:01:31,001 --> 00:01:34,005 2 times 2 times 2 gives you 8. 31 00:01:34,005 --> 00:01:37,006 The inverse of that operation is to find the logarithm. 32 00:01:37,006 --> 00:01:41,006 So if I want to find the logarithm of 8 base 2, 33 00:01:41,006 --> 00:01:44,000 Excel will calculate the number of times 34 00:01:44,000 --> 00:01:45,006 you need to multiply 2 by itself 35 00:01:45,006 --> 00:01:47,006 to get the number 8. 36 00:01:47,006 --> 00:01:51,002 So in cell B14, I'll type = log 37 00:01:51,002 --> 00:01:54,006 and then 8,2 and Enter. 38 00:01:54,006 --> 00:01:56,004 And you see I get 3, 39 00:01:56,004 --> 00:02:01,005 and that's because 2 raised to the 3rd power is 8. 40 00:02:01,005 --> 00:02:03,003 Now let's take a look at the data 41 00:02:03,003 --> 00:02:07,000 that we have in column B above the calculations I just did. 42 00:02:07,000 --> 00:02:09,008 And I'll click in cell B6. 43 00:02:09,008 --> 00:02:12,003 That value is displayed in scientific notation. 44 00:02:12,003 --> 00:02:16,004 And you can see it's 3.5E to the +01 45 00:02:16,004 --> 00:02:21,009 So, in other words, it is 3.5 times 10 to the 1st power, 46 00:02:21,009 --> 00:02:23,002 and that's in light years. 47 00:02:23,002 --> 00:02:24,006 And if you look on the formula bar, 48 00:02:24,006 --> 00:02:27,004 you can see the value of 35. 49 00:02:27,004 --> 00:02:32,004 So that means that you have 3.5 times 10, which equals 35, 50 00:02:32,004 --> 00:02:36,004 so it's a relatively close star or galaxy. 51 00:02:36,004 --> 00:02:40,009 The next value in cell B7 is 9,760, 52 00:02:40,009 --> 00:02:44,003 and that's 9.76 times 10 to the 3rd. 53 00:02:44,003 --> 00:02:48,008 And that continues down to the last value in cell B11, 54 00:02:48,008 --> 00:02:53,004 which is 90 million, 210 thousand light years away. 55 00:02:53,004 --> 00:02:57,005 So that is a relatively distant object. 56 00:02:57,005 --> 00:03:00,000 If you look at how that data is displayed in the chart, 57 00:03:00,000 --> 00:03:03,000 you can see that the vertical axis starts at 0 58 00:03:03,000 --> 00:03:06,007 and it goes all the way up to 1.00 times 10 to the 8th, 59 00:03:06,007 --> 00:03:09,008 which is large enough to contain the largest value 60 00:03:09,008 --> 00:03:11,005 in our data set. 61 00:03:11,005 --> 00:03:14,002 And you can see what that does to the scale. 62 00:03:14,002 --> 00:03:18,000 And so our first, second, third and fourth values 63 00:03:18,000 --> 00:03:21,009 are barely off of the baseline at 0 64 00:03:21,009 --> 00:03:23,009 compared to our largest value. 65 00:03:23,009 --> 00:03:28,000 You can see 4, maybe, peeking up just a little bit 66 00:03:28,000 --> 00:03:31,006 and 5, you can see that the center of the dot is off of 0, 67 00:03:31,006 --> 00:03:36,009 but they are incredibly small compared to our largest value. 68 00:03:36,009 --> 00:03:38,005 So that means you might want 69 00:03:38,005 --> 00:03:42,002 to change the scale to logarithms. 70 00:03:42,002 --> 00:03:45,009 To do that, I will right-click the vertical axis 71 00:03:45,009 --> 00:03:49,003 and then click Format Axis. 72 00:03:49,003 --> 00:03:52,006 The Format Axis task pane appears. 73 00:03:52,006 --> 00:03:54,000 And on the right, 74 00:03:54,000 --> 00:03:56,006 you can see, under display units, 75 00:03:56,006 --> 00:03:59,001 that you can change the scale. 76 00:03:59,001 --> 00:04:01,008 So I can go from a linear scale, 77 00:04:01,008 --> 00:04:04,007 which is just counting 1, 2, 3, 4, 5 78 00:04:04,007 --> 00:04:06,009 and change it to a logarithmic scale. 79 00:04:06,009 --> 00:04:12,003 So I will check that box, and I'll leave the base as 10, 80 00:04:12,003 --> 00:04:14,007 'cause that's the way that the data was created. 81 00:04:14,007 --> 00:04:18,006 And you can see that now the chart is much more readable. 82 00:04:18,006 --> 00:04:20,007 You have to know beforehand 83 00:04:20,007 --> 00:04:24,006 that you are reading chart that has data shown 84 00:04:24,006 --> 00:04:26,004 based on a log algorithmic scale. 85 00:04:26,004 --> 00:04:29,006 But for someone who works with scientific data, 86 00:04:29,006 --> 00:04:31,005 that's not a hard thing to do. 87 00:04:31,005 --> 00:04:34,002 It's something that you will do all the time. 88 00:04:34,002 --> 00:04:35,007 So if you need to represent data 89 00:04:35,007 --> 00:04:37,000 with extremely large values, 90 00:04:37,000 --> 00:04:40,005 such as for astronomy, biology, or chemistry, 91 00:04:40,005 --> 00:04:43,000 then a logarithmic scale for your vertical axis 92 00:04:43,000 --> 00:04:45,000 is the best way to go. 7249

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